![]() Reflection of a Wave - A standing Wave
A wave enters from the left (a) and is reflected (dashed) from the termination point on the right (d). Now there are two overlapping waves that combine to form a standing wave (red), oscillating (g through k) in place.
This occurs when wave makes one complete trip along the length of the string
Standing Wave on a String
(a) A standing wave on a string that has both ends fixed. (b) represents
a composite of all the configurations demonstrated in (a).
Wavelength:
n = 1,2, 3, . . . All harmonics are produced
Wave velocity:
Frequency:
fn = n f1 : n = 1, 2, 3, . . .
Period of vibration:
f1 : fundamental frequency depends
Overtones: f2 = 1.59 f1 f3 = 2.13 f1
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Ch. Elster